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Cohomological properties of locally conformally structures on non-Kähler manifolds

Daniele Angella (University of Florence)
Onsdag, 17 maj, 2017, at 15:15-16:15, in Koll. D (1531-211)

In non-Kähler geometry, the Hodge decomposition and the Hard Lefschetz Condition are very special properties that characterize cohomological aspects of the complex, respectively symplectic structure. We consider now the twisted case of such cohomological properties, namely, the case of locally conformally structures. In particular, Inoue surfaces and their generalization in higher dimension (the so-called Oeljeklaus-Toma manifolds) play a role, where algebraic number theory and geometry interact.

AaDAG seminar:  A a rhus  D ifferential  A lgebraic  G eometry seminar     

Organiseret af: QGM
Kontaktperson: Thomas Bruun Madsen and Cristinano Spotti